A FREQUENCY SPACE FOR THE HEISENBERG GROUP

The purpose of this paper is the study of the problems of trace and trace lifting on a smooth hypersurface of

This means that the calculation of harmonically induced representations cannot be reduced to purely algebraic calculations, and the spectral sequences for Lie

A Saddle tower is a minimal surface that can be thought of as the desingularization of n vertical planes, n > 2, intersecting along a vertical geodesic; in particular it is

We find an a priori upper bound for the Hausdorff dimensions of iso-H¨ older sets for all functions in a given H¨ older and Besov space and we prove that these bounds are optimal,

To adapt that method to the setting of the Heisenberg group H d , we begin by decomposing the symbol associated with a given operator (defined as explained above via the

In particular, we want the Fourier transform to be a complex valued function defined on some explicit ‘frequency space’ that may be endowed with a structure of a locally compact

The present work aims at extending Fourier analysis on the Heisenberg group from inte- grable functions to tempered distributions. It is by now very classical that in the case of

The literature on random walks on the Heisenberg group is reviewed in 2.1, the connection to fast Fourier transform is treated in 2.2 the solid state connection is reviewed in 2.3,